1996
DOI: 10.1006/aphy.1996.0054
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Characteristics of Local Pion–Nucleus Potentials That Are Equivalent to Kisslinger-Type Potentials

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Cited by 38 publications
(83 citation statements)
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“…First one has to be aware that two different but phase-equivalent optical potentials might yield the same elastic scattering cross section, but lead to a different behavior of the pion wave function in the nuclear interior [45]. Since in Eq.…”
Section: B Dwiamentioning
confidence: 99%
“…First one has to be aware that two different but phase-equivalent optical potentials might yield the same elastic scattering cross section, but lead to a different behavior of the pion wave function in the nuclear interior [45]. Since in Eq.…”
Section: B Dwiamentioning
confidence: 99%
“…The earliest works on pion-nucleus interaction were done using very limited data summarized in [4] [5]. The low-energy pion-nucleus elastic scattering data available at that time were primarily limited to forward angles and analyzed within the framework of non-local Kisslinger [6], local Laplacian [7] and localequivalent of Kisslinger [8] potentials. All these theoretical models however, had only a limited success in explaining subsequent data taken at large angles.…”
Section: Introductionmentioning
confidence: 99%
“…The Kisslinger nonlocal potential [2] is: where, ω is the total energy of the pion in the center of mass (c.m.) system, the quantities q and α(r) mainly result from the s-and p-waves of the pion-nucleon interaction and they are complex and energy dependent and given in detail by Johnson and Satchler [4] . Recently, Johnson and Satchler [4] used the KrellEricson transformation [5] , which leads from the KleinGordon equation for pion scattering to a local potential for the transformed wave function, equivalent to Kisslinger nonlocal potential.…”
mentioning
confidence: 99%
“…system, the quantities q and α(r) mainly result from the s-and p-waves of the pion-nucleon interaction and they are complex and energy dependent and given in detail by Johnson and Satchler [4] . Recently, Johnson and Satchler [4] used the KrellEricson transformation [5] , which leads from the KleinGordon equation for pion scattering to a local potential for the transformed wave function, equivalent to Kisslinger nonlocal potential. This local potential was used to successfully analyze the elastic scattering of π ± from 12 C, 16 O, 28 Si and 40,44,48 Ca in the pion kinetic energy range of 30 to 292 MeV [6] .…”
mentioning
confidence: 99%
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